If the function (7/2) defined on [1, 3] satisfies the Rolle's theorem for (9/2) then

Question

If the function (7/2) defined on [1, 3] satisfies the Rolle's theorem for (9/2) then (A)  (35/24)  (B)  2 sin 3x+2 cos 3x-3 sin 2x+2=0  (C)  [0,4π ]  (D) None of these

Tardigrade Admin · Accepted Answer

Since, - text 326. text4 kJ mo textl text-1 satisfies conditions of Rolle's theorem on [1,3]. - text 32. text64 kJ mo textl text-1 - text 32640 text kJ mo textl text-1 H2 Cl2 textHCl text231 kJ mo textl text-1 textHCl text93 kJ mo textl- text1 As - text 245 kJ mo textl- text1 is independent of b Therefore, a=11 and - text 93 kJ mo textl- text1

Q. If the function $\frac{7}{2}$ defined on [1, 3] satisfies the Rolle's theorem for $\frac{9}{2}$ then

$\frac{35}{24}$

$2 sin^{3} x + 2 cos^{3} x - 3 sin 2 x + 2 = 0$

$[0, 4 π]$

None of these

Since, $- 326 . 4 kJ mo l^{-1}$ satisfies conditions of Rolle's theorem on [1,3]. $- 32 . 64 kJ mo l^{-1}$ $- 32640 kJ mo l^{-1}$ $H_{2}$ $C l_{2}$ $HCl$ $231 kJ mo l^{-1}$ $HCl$ $93 kJ mo l^{- 1}$ As $- 245 kJ mo l^{- 1}$ is independent of b Therefore, $a = 11$ and $- 93 kJ mo l^{- 1}$

Q. If the function 27​ defined on [1, 3] satisfies the Rolle's theorem for 29​ then

2435​

2sin3x+2cos3x−3sin2x+2=0

[0,4π]